Results 21 to 30 of about 100 (48)
Ivanova contact join-semilattices are not finitely axiomatizable [PDF]
We show that the class of contact join-semilattices introduced by Ivanova (Contact join-semilattices. Stud Log 2022;110:1219-41) is not finitely axiomatizable.
Paolo Lipparini
core +1 more source
An investigatiozn on Prime and Semiprime fuzzy hyperideals in po-ternary semihypergroups [PDF]
The aim of this paper is to apply the concept of fuzzification on prime hyperideals and semiprime hyperideals in po-ternary semihypergroups and look for some of their related characteristics.
Abbasi, M. Y. +2 more
core +1 more source
The logic induced by effect algebras. [PDF]
Chajda I, Halaš R, Länger H.
europepmc +1 more source
Elektroniskā versija nesatur pielikumusŠajā disertācijā tiek pētīti vairāki daļējie sakārtojumi noteiktās (iespējams, vienpusēju) Rikarta gredzenu klasēs, kurās ir spēkā kāds nosacījums, kas nodrošina, ka gredzens, kuram var nebūt involūcija, dažos ...
Cremer, Insa Ingeborg Charlotte
core
Lower spaces of multiplicative lattices
We consider some distinguished classes of elements of a multiplicative lattice endowed with coarse lower topologies, and call them lower spaces.
Goswami, Amartya
core
The objective of this paper is to extend certain properties observed in $d$-ideals of rings and $d$-elements of frames to Baer elements in multiplicative lattices introduced in D. D. Anderson, C. Jayaram, and P. A. Phiri, Baer lattices, \textit{Acta Sci.
Dube, Themba, Goswami, Amartya
core
On $z$-elements of multiplicative lattices
The aim of this paper is to investigate further properties of $z$-elements in multiplicative lattices. We utilize $z$-closure operators to extend several properties of $z$-ideals to $z$-elements and introduce various distinguished subclasses of $z ...
Dube, Themba, Goswami, Amartya
core
The Cauchy-Schwarz inequality in Cayley graph and tournament structures on finite fields [PDF]
Foldes, Stephan, Major, László
core +1 more source
The intersection of the compatible linear extensions of a natural partial order [PDF]
Szilágyi, Szilvia
core +1 more source

